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Mastery: The Laplace Transform, The Region of Convergence for Laplace Transforms, The Inverse Laplace Transform, Properties of the Laplace Transform, Some Laplace Transform Pairs; Analysis and Characterization of LTI Systems Using the Laplace Transform, System Function Algebra and Block Diagram

基本要求:掌握拉普拉斯变换定义,拉普拉斯变换收敛域,拉普拉斯反变换,拉普拉斯变换性质,用拉普拉斯变换分析和表征线性时不变系统,系统函数的代数属性与方框图表示;熟悉常用拉普拉斯变换对,单边拉普拉斯变换;了解由零极点图对傅立叶变换进行几何求值。

Mastery: The Laplace Transform, The Region of Convergence for Laplace Transforms, The Inverse Laplace Transform, Properties of the Laplace Transform, Some Laplace Transform Pairs; Analysis and Characterization of LTI Systems Using the Laplace Transform, System Function Algebra and Block Diagram Representations;Roth Criterion;Mason Equation of the Signal Flow Graphs.

基本要求:掌握拉普拉斯变换定义,拉普拉斯变换收敛域,拉普拉斯反变换,拉普拉斯变换性质,用拉普拉斯变换分析和表征线性时不变系统,系统函数的代数属性与方框图表示,罗斯判别,信号流图的梅森公式;熟悉常用拉普拉斯变换对,单边拉普拉斯变换;了解由零极点图对傅立叶变换进行几何求值。

The Laplace Transform; The Region of Convergence for Laplace Transforms; The Inverse Laplace Transform; Geometric Evaluation of the Fourier Transform from the Pole-Zero Plot; Properties of the Laplace Transform; Analysis and Characterization of LTI Systems Using the Laplace Transform; System Function Algebra and Block Diagram Representations; The Unilateral Laplace Transform.;Roth rule ;Signal Flow Graphs.

教学内容:拉普拉斯变换;拉普拉斯变换收敛域;拉普拉斯反变换;由零极点图对傅立叶变换进行几何求值;拉普拉斯变换性质;常用拉普拉斯变换对;用拉普拉斯变换分析和表征线性时不变系统;系统函数的代数属性与方框图表示;单边拉普拉斯变换;罗斯准则;信号流图。

Our studies mainly focus on the free groups with finite ranks . Free groups with finite ranks are the fundamental subjects of combinatorial group theory, and they have central importance for the studies of both topology and algebra.

我们研究比较多的是有限秩的自由群,有限秩自由群是组合群论的中心课题,是一个在拓扑学及代数学上都具有重要意义的研究对象,获取有关这些自由群的结构的信息的一个主要方法是研究其上的各种自同构作用。

This theorem, which had challenged mathematicians for centuries, is still called "the fundamental theorem of algebra".

表现最好的孩子是那些其父母为既支持又激励型的。

This paper explores ways to prove fundamental theorem of algebra with mathematical analysis.

该证明从复变多项式无非零最小模引入,并在此基础上简单证明了代数学的基本定理。

The other prerequisities are Galois theory graduate algebra course should provide sufficient preparation.

另一个必备条件是要熟悉Galois理论和环论。总之,研究生一年级的代数课程内容是足够用的。

After descibing the concepts, definitionsand operation approaches of quantum group and SLq(2) Lie algebra, the physicalmeaning of quantum group particles is explained in the present thesis. The gaugeinvariance in SLq(2) gauge field and its thermodynamics model is considered basedon the idea of q-deformation. The zero energy gap equation and q-deformed energygap equation are derived under the assumption of q-quantization and semi-classical q-quantization, then the zero-temperature energy gap A(0,q) and crititical temperature〓 can be calculated from the q-energy gap equation.

在介绍了量子群和SLq(2)李代数的基本概念,定义和运算方法后,文中进一步阐述了量子群粒子的物理意义;在q变形思想基础上,本文研究了SLq(2)规范场及其热力学模型中的规范不变性质,并在q量子化和半经典q量子化的假设下导出了零能隙方程和q变形能隙方程;然后从q能隙方程计算了与零温度能隙△(0,q)和临界温度〓。

Nor are the rules of algebra governed by social conventions: a gawky 14-year-old who clams up in interviews can still do well.

社会习俗也绝然不能支配代数学的规律:一名在面试中沉默笨拙的14岁小孩仍然能够在这方面做的很好。

The preferred language of this class (and of numerical linear algebra, in general) is MATLAB .

本课程建议采用的语言(也是一般数值线性代数所采用的语言)是MATLAB 。

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